The manufacturer of smart printers is trying to decide what price to set for its product. The demand and cost function are assumed to be as follows: P = 80 -2Q TC= 160 +50Q-1.5Q ² a. What price should the company charge if it wants to maximize its profit in the short run? What is the optimal quantity for the printer following this optimal price? b. What price should it charge if it wants to maximize its revenue in the short run? What is the optimal quantity for the printer under this price? What will be the maximum revenue?
The manufacturer of smart printers is trying to decide what price to set for its product. The demand and cost function are assumed to be as follows: P = 80 -2Q TC= 160 +50Q-1.5Q ² a. What price should the company charge if it wants to maximize its profit in the short run? What is the optimal quantity for the printer following this optimal price? b. What price should it charge if it wants to maximize its revenue in the short run? What is the optimal quantity for the printer under this price? What will be the maximum revenue?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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The manufacturer of smart printers is trying to decide what
P = 80 -2Q
TC= 160 +50Q-1.5Q ²
a. What price should the company charge if it wants to maximize its profit in the short run? What is
the optimal quantity for the printer following this optimal price?
b. What price should it charge if it wants to maximize its revenue in the short run?
What is the optimal quantity for the printer under this price?
What will be the maximum revenue?
![14:32
31
Document (1)
AO O
B I
I
VPN 40.0
KB/S
The manufacturer of smart printers is
trying to decide what price to set for its
product. The
demand and cost function are assumed
to be as follows:
P = 80-2Q
TC= 160 +50Q-1.5Q ²
a. What price should the company
charge if it wants to maximize its profit
in the short run? What is
U
280
5
the optimal quantity for the printer
following this optimal price?
b. What price should it charge if it wants
to maximize its revenue in the short run?
What is the optimal quantity for the
printer under this price?
What will be the maximum revenue?
A
:
- - -
|||](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc0a0eb44-0d82-4149-bd9e-63330869cded%2F9ada108c-2ff2-4da2-ae65-6a8e79e38616%2F93opy3f_processed.jpeg&w=3840&q=75)
Transcribed Image Text:14:32
31
Document (1)
AO O
B I
I
VPN 40.0
KB/S
The manufacturer of smart printers is
trying to decide what price to set for its
product. The
demand and cost function are assumed
to be as follows:
P = 80-2Q
TC= 160 +50Q-1.5Q ²
a. What price should the company
charge if it wants to maximize its profit
in the short run? What is
U
280
5
the optimal quantity for the printer
following this optimal price?
b. What price should it charge if it wants
to maximize its revenue in the short run?
What is the optimal quantity for the
printer under this price?
What will be the maximum revenue?
A
:
- - -
|||
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